MD in a system of pseudo-molecules in 2D
Contents
MD in a system of pseudo-molecules in 2D#
System Setup#
%matplotlib inline
## Import libraries to plot and do math
import matplotlib.pyplot as plt
import numpy as np
## Useful functions
verlet=lambda r, r_past, force, mass, dt: 2*r-r_past+(dt**2)*force/mass
forcebox=lambda x, boxx,boxk: np.greater(np.abs(x),boxx)*(-boxk)*x
#Define the system's box
boxx=10 #x dimension of the simulation' box
boxy=10 #y dimension of the simulation' box
boxk=1 #k constant for harmonic repulsive force
#Number of particles
N=8
#mass of the particles
m=np.ones(N)
# Topology
M=np.array([[0, 1, 0, 0, 0, 0, 0, 1],
[1, 0, 1, 0, 0, 0, 0, 0],
[0, 1, 0, 1, 0, 0, 0, 0],
[0, 0, 1, 0, 1, 0, 0, 0],
[0, 0, 0, 1, 0, 1, 0, 0],
[0, 0, 0, 0, 1, 0, 1, 0],
[0, 0, 0, 0, 0, 1, 0, 1],
[1, 0, 0, 0, 0, 0, 1, 0]]);
M_gas_diatomic=np.array([[0, 1, 0, 0, 0, 0, 0, 0],
[1, 0, 0, 0, 0, 0, 0, 0],
[0, 0, 0, 1, 0, 0, 0, 0],
[0, 0, 1, 0, 0, 0, 0, 0],
[0, 0, 0, 0, 0, 1, 0, 0],
[0, 0, 0, 0, 1, 0, 0, 0],
[0, 0, 0, 0, 0, 0, 0, 1],
[0, 0, 0, 0, 0, 0, 1, 0]]);
######## "Force Field" Parameters #######
HS=1; # Repulsive soft potential
k=25.0; # Harmonic oscillator constant
req=1; # Harmonic oscillator equilibrium distance
KAPPA=k*M_gas_diatomic
epsilon=0;
##Use this function to implement different potentials
def forceij(xi,xj,yi,yj,HS,KAPPA,req,epsilon):
r=np.sqrt((xi-xj)**2+(yi-yj)**2); #Distance
#Ideal Gas
#dVdr=0
#Repulsive Wall
# dVdr=-12*HS/(np.power(r,13))
#Repulsive Wall + Harmonic potential
dVdr=-12*HS/(np.power(r,13))+KAPPA*(r-req)
#Lennard Jones Potential
#... .... .... ... ....
cx=-dVdr*((xi-xj))/r; #Pairwise component of the force in x
cy=-dVdr*((yi-yj))/r; #Pairwise component of the force in y
return [cx,cy]
def print_progress(iteration, total, bar_length=50):
progress = (iteration / total)
arrow = '*' * int(round(bar_length * progress))
spaces = ' ' * (bar_length - len(arrow))
print(f'\r|{arrow}{spaces}| {int(progress * 100)}% | ', end='', flush=True)
## Set the initial Conditions
# Random initial positions
x0=(np.random.rand(N)*2*boxx)-(boxx); #Initial position in x
y0=(np.random.rand(N)*2*boxy)-(boxy); #Initial position in y
## Initialise molecules in a reasonable initial configuration
for i in np.arange(0,N,2):
x0[i+1]=x0[i]+req/np.sqrt(2)
y0[i+1]=y0[i]+req/np.sqrt(2)
# Random initial velocities
v0=(np.random.rand(2,N)-0.5); # Initial random velocitites
## Define the timestep and the total time
dt=0.005; # Timestep
total_time=100; # Total simulation time
nsteps=int(total_time/dt); # Total number of steps
## Initialise vectors
time=np.zeros(nsteps)
Integration and Visualization#
Initialise the system#
## Compute a trajectory with the Verlet Algorithm
# Initialise positions at t-dt
xp=x0;
yp=y0;
# Position at time t
x=xp+v0[0,:]*dt;
y=yp+v0[1,:]*dt;
# Position at time t+dt
xnew=np.zeros(N);
ynew=np.zeros(N);
# time
time=np.arange(0,nsteps);
time[0]=0;
time[1]=time[0]+dt;
## Initialize verctors for plotting
xx=np.zeros((np.size(time),N));xx[0]=x0
yy=np.zeros((np.size(time),N));yy[0]=y0
Compute Trajectory#
## |------------------|
## |Compute trajectory|
## |------------------|
for timestep in np.arange(1,nsteps): #Cycle over timesteps
timestep=int(timestep) #Make sure timestep is an integer
# Initialise force vectors
fx=np.zeros(N);
fy=np.zeros(N);
# Cycle over all particles
for i in np.arange(0,N):
fx[i]+=forcebox(x[i],boxx,boxk)
fy[i]+=forcebox(y[i],boxy,boxk)
for j in np.arange(i+1,N):
[cx,cy]=forceij(x[i],x[j],y[i],y[j],HS,KAPPA[i,j],req,epsilon)
fx[i]=fx[i]+cx; #update total x-component of the force on particle i
fx[j]=fx[j]-cx; #update total x-component of the force on particle j
fy[i]=fy[i]+cy; #update total y-component of the force on particle i
fy[j]=fy[j]-cy; #update total y-component of the force on particle j
xnew[i]=verlet(x[i],xp[i],fx[i],m[i],dt) # new position (x-component)
ynew[i]=verlet(y[i],yp[i],fy[i],m[i],dt); # new position (y-component)
print_progress(timestep,nsteps)
# Reassign positions
xp=x; yp=y; x=xnew+1-1; y=ynew+1-1;
## Store trajectory for animation
xx[timestep]=x;
yy[timestep]=y;
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Visualization of the trajectory#
%%capture
## Display the trajectory
%matplotlib inline
from matplotlib.animation import FuncAnimation
from matplotlib import animation, rc
from IPython.display import HTML
fig, ax = plt.subplots(figsize=(10, 10))
line, = ax.plot([])
ax.set_xlim(-boxx, boxx)
ax.set_ylim(-boxy, boxy)
line, = ax.plot([], [], lw=2, marker='o', markersize=40, markerfacecolor=(0.8, 1.0, 0.8, 0.5),
markeredgewidth=1, markeredgecolor=(0, 0, 0, .5), linestyle=' ',color='red')
# initialization function: plot the background of each frame
def init():
line.set_data([], [])
return (line,)
def animate(frame_num):
x=xx[frame_num,:]
y=yy[frame_num,:]
line.set_data((x, y))
return (line,)
# call the animator. blit=True means only re-draw the parts that have changed.
anim = animation.FuncAnimation(fig, animate, init_func=init,
frames=np.arange(1,int(nsteps),50), interval=50);
HTML(anim.to_jshtml())